यदि \(^{10}C_3=^{10}C_7\) है तो यह किस formula connection का उदाहरण है?

If \(^{10}C_3=^{10}C_7\), this is an example of which formula connection?

Explanation opens after your attempt
Correct Answer

C. \(^{n}C_r=^{n}C_{n-r}\)

Step 1

Concept

This is the symmetry of choosing (r) and leaving (n-r). In exams use this relation when opposite indices sum to (n).

Step 2

Why this answer is correct

The correct answer is C. \(^{n}C_r=^{n}C_{n-r}\). This is the symmetry of choosing (r) and leaving (n-r). In exams use this relation when opposite indices sum to (n).

Step 3

Exam Tip

यह (r) चुनने और (n-r) छोड़ने की symmetry है। परीक्षा में opposite indices का sum (n) हो तो यह relation लगाएं।

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Mathematics Answer, Explanation and Revision Hints

यदि \(^{10}C_3=^{10}C_7\) है तो यह किस formula connection का उदाहरण है? / If \(^{10}C_3=^{10}C_7\), this is an example of which formula connection?

Correct Answer: C. \(^{n}C_r=^{n}C_{n-r}\). Explanation: यह (r) चुनने और (n-r) छोड़ने की symmetry है। परीक्षा में opposite indices का sum (n) हो तो यह relation लगाएं। / This is the symmetry of choosing (r) and leaving (n-r). In exams use this relation when opposite indices sum to (n).

Which concept should I revise for this Mathematics MCQ?

This is the symmetry of choosing (r) and leaving (n-r). In exams use this relation when opposite indices sum to (n).

What exam hint can help solve this Mathematics question?

यह (r) चुनने और (n-r) छोड़ने की symmetry है। परीक्षा में opposite indices का sum (n) हो तो यह relation लगाएं।